引用本文: |
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焦善庆,许弟余,龚自正,蒋从元.电子的反常特性[J].广西科学,2007,14(4):389-392. [点击复制]
- JIAO Shan-qing,XU Di-yu,GONG Zi-zheng,JIANG Cong-yuan.Anomalous Characteristics of an Electron[J].Guangxi Sciences,2007,14(4):389-392. [点击复制]
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摘要: |
用Dirac大数D、Planck大数A计算了电子的反常质量Δme、反常电荷ΔQe、反常磁矩Δμe,据此算出电子的半径re≈10-16cm与实验很好相符.中微子也有反常,反常量是轻子亚夸克结构动态模型的必然结果.且反常Δme、ΔQe间存在相互关联,满足质-荷联合守恒律,据此亦可定出ΔQe的结果.若把电子视为可压缩性极小的量子液滴,其内的亚夸克在平衡位置附近作谐振动导致了电子等体积表面形变,产生的电、磁对称破缺是出现反常量的根源.电子可视为谐振子系统,可估计出Δre/re的相对量值非常微小. |
关键词: 电子 反常量 质-荷联合守恒 量子液滴 谐振子 亚夸克 |
DOI: |
投稿时间:2007-05-11修订日期:2007-08-27 |
基金项目:国家自然科学基金项目(40474033)资助 |
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Anomalous Characteristics of an Electron |
JIAO Shan-qing1, XU Di-yu2, GONG Zi-zheng3, JIANG Cong-yuan2
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(1.Department of Physics, Science College, Southwest Jiaotong University, Chengdu, Sichuan, 610031, China;2.Department of Physics, Sichuan Vocational and Technical College, Suining, Sichuan, 629000, China;3.Department of Integration and Spacecraft Environmental, CAST, Beijing, 100094, China) |
Abstract: |
Anomalous mass me, anomalous charge Qe and anomalous magnetic moment μe are calculated by using Dirac's large number D and Planck's large number.On these grounds, the radius of an electron is calculated, which is re=10-16cm and tallies well with the experiment.There is anomalousness in a neutrino as well, and the anomalous quantities are the inevitable outcome of the dynamical model of the subquark structure of a lepton. And there is inter-correlation between anomalous me and anomalous Qe, which satisfies the combined mass-charge conservation law, and the value Qe can be determined accordingly.If an electron is regarded as a quantum liquid drop which is little compressible, its inside harmonic oscillation of subquarks near the equilibrium positions leads to equal-volume surface deformation of an electron and the electromagnetic symmetry violation emerging is the origin of anomalous quantity.An electron can be looked upon as a harmonic-oscillator system, and relative value re/ (re can be estimated.It is very small. |
Key words: electron anomalous quantity combined mass-charge conservation law quantum liquid-drop harmonic oscillator subquark |